M∝NM \propto NM∝N ; M∝1PM \propto \frac{1}{\sqrt{P}}M∝P1.
∴M∝NP\therefore M \propto \frac{N}{\sqrt{P}}∴M∝PN
M=kNPM = \frac{kN}{\sqrt{P}}M=PkN
when M = 3, N = 5 and P = 25;
3=5k253 = \frac{5k}{\sqrt{25}}3=255k
k=3k = 3k=3
M=3NPM = \frac{3N}{\sqrt{P}}M=P3N
when M = 2 and N = 6,
2=3(6)P ⟹ P=1822 = \frac{3(6)}{\sqrt{P}} \implies \sqrt{P} = \frac{18}{2}2=P3(6)⟹P=218
P=9 ⟹ P=92\sqrt{P} = 9 \implies P = 9^2P=9⟹P=92
P = 81